%--------------------------------------------------% % vim: ft=mercury ts=4 sw=4 et %--------------------------------------------------% % Copyright (C) 1994-1995, 1997-1999, 2003-2006, 2011 The University of Melbourne. % Copyright (C) 2014-2016, 2018, 2022 The Mercury team. % This file is distributed under the terms specified in COPYING.LIB. %--------------------------------------------------% % % File: queue.m. % Main author: fjh. % Stability: high. % % This file contains a queue ADT. % A queue holds a sequence of values, and provides operations % to insert values at the end of the queue (put) and remove them from % the front of the queue (get). % % This implementation is in terms of a pair of lists. % The put and get operations are amortized constant-time. % %--------------------------------------------------% %--------------------------------------------------% :- module queue. :- interface. :- import_module list. %--------------------------------------------------% :- type queue(T). % init(Queue) is true iff Queue is an empty queue. % :- func init = queue(T). :- pred init(queue(T)::out) is det. % 'queue_equal(Q1, Q2)' is true iff Q1 and Q2 contain the same % elements in the same order. % :- pred equal(queue(T)::in, queue(T)::in) is semidet. % is_empty(Queue) is true iff Queue is an empty queue. % :- pred is_empty(queue(T)::in) is semidet. % is_full(Queue) is intended to be true iff Queue is a queue % whose capacity is exhausted. This implementation allows arbitrary-sized % queues, so is_full always fails. % :- pred is_full(queue(T)::in) is semidet. % put(Elem, Queue0, Queue) is true iff Queue is the queue % which results from appending Elem onto the end of Queue0. % :- func put(queue(T), T) = queue(T). :- pred put(T::in, queue(T)::in, queue(T)::out) is det. % put_list(Elems, Queue0, Queue) is true iff Queue is the queue % which results from inserting the items in the list Elems into Queue0. % :- func put_list(queue(T), list(T)) = queue(T). :- pred put_list(list(T)::in, queue(T)::in, queue(T)::out) is det. % first(Queue, Elem) is true iff Queue is a non-empty queue % whose first element is Elem. % :- pred first(queue(T)::in, T::out) is semidet. % get(Elem, Queue0, Queue) is true iff Queue0 is a non-empty % queue whose first element is Elem, and Queue the queue which results % from removing that element from the front of Queue0. % :- pred get(T::out, queue(T)::in, queue(T)::out) is semidet. % length(Queue, Length) is true iff Queue is a queue % containing Length elements. % :- func length(queue(T)) = int. :- pred length(queue(T)::in, int::out) is det. % list_to_queue(List, Queue) is true iff Queue is a queue % containing the elements of List, with the first element of List at % the head of the queue. % :- func list_to_queue(list(T)) = queue(T). :- pred list_to_queue(list(T)::in, queue(T)::out) is det. % A synonym for list_to_queue/1. % :- func from_list(list(T)) = queue(T). % to_list(Queue) = List is the inverse of from_list/1. % :- func to_list(queue(T)) = list(T). % delete_all(Elem, Queue0, Queue) is true iff Queue is the same % queue as Queue0 with all occurrences of Elem removed from it. % :- func delete_all(queue(T), T) = queue(T). :- pred delete_all(T::in, queue(T)::in, queue(T)::out) is det. % put_on_front(Queue0, Elem) = Queue pushes Elem on to % the front of Queue0, giving Queue. % :- func put_on_front(queue(T), T) = queue(T). :- pred put_on_front(T::in, queue(T)::in, queue(T)::out) is det. % put_list_on_front(Queue0, Elems) = Queue pushes Elems % on to the front of Queue0, giving Queue (the N'th member % of Elems becomes the N'th member from the front of Queue). % :- func put_list_on_front(queue(T), list(T)) = queue(T). :- pred put_list_on_front(list(T)::in, queue(T)::in, queue(T)::out) is det. % get_from_back(Elem, Queue0, Queue) removes Elem from % the back of Queue0, giving Queue. % :- pred get_from_back(T::out, queue(T)::in, queue(T)::out) is semidet. %--------------------------------------------------% %--------------------------------------------------%